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- Q17019427 subject Q6248542.
- Q17019427 subject Q7210440.
- Q17019427 subject Q7217289.
- Q17019427 subject Q7481094.
- Q17019427 subject Q8234760.
- Q17019427 abstract "In mathematics, the Grothendieck–Katz p-curvature conjecture is a local-global principle for linear ordinary differential equations, related to differential Galois theory and in a loose sense analogous to the result in the Chebotarev density theorem considered as the polynomial case. It is a conjecture of Alexander Grothendieck from the late 1960s, and apparently not published by him in any form. The general case remains unsolved, despite recent progress; it has been linked to geometric investigations involving algebraic foliations.".
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- Q17019427 wikiPageWikiLink Q1434658.
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- Q17019427 wikiPageWikiLink Q5527854.
- Q17019427 wikiPageWikiLink Q6248542.
- Q17019427 wikiPageWikiLink Q664495.
- Q17019427 wikiPageWikiLink Q6768401.
- Q17019427 wikiPageWikiLink Q684220.
- Q17019427 wikiPageWikiLink Q7210440.
- Q17019427 wikiPageWikiLink Q7217289.
- Q17019427 wikiPageWikiLink Q740970.
- Q17019427 wikiPageWikiLink Q7433183.
- Q17019427 wikiPageWikiLink Q746863.
- Q17019427 wikiPageWikiLink Q7481094.
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- Q17019427 wikiPageWikiLink Q8234760.
- Q17019427 wikiPageWikiLink Q884772.
- Q17019427 wikiPageWikiLink Q931228.
- Q17019427 comment "In mathematics, the Grothendieck–Katz p-curvature conjecture is a local-global principle for linear ordinary differential equations, related to differential Galois theory and in a loose sense analogous to the result in the Chebotarev density theorem considered as the polynomial case. It is a conjecture of Alexander Grothendieck from the late 1960s, and apparently not published by him in any form.".
- Q17019427 label "Grothendieck–Katz p-curvature conjecture".